- #1
jk22
- 731
- 24
If we suppose we have an entangled pair in position/momentum and, following the argument, we measure position of particle A. We get a result let say xA.
Then we want to predict the measurement of position of B, so up to now we have not measured particle B, but we know it's wave-function is a delta in -xA.
Since we have to carry the information from A to B, the wave-function in B evolved into a gaussian spreading wave-packet.
Then we measure the position of B and we get xB which is now not forcedly -xA even if it is the most probable.
So that in this case, we cannot predict the outcome of measurement of B with certainty (or exactness) when we compare with measurement in A.
If we program the measurement time of A and B, they have to be simultaneous, but this would mean relatively to a reference frame. If let say one frame of measurement is moving, then the events are no more simultaneous depending on the frame, so that the wave-function spread out again according to Schroedinger's equation, hence the prediction with certainty is not possible neither ? Even if for the latter case I don't really understand in which frame the evolution arises. Maybe somebody could clear it up, thanks.
Then we want to predict the measurement of position of B, so up to now we have not measured particle B, but we know it's wave-function is a delta in -xA.
Since we have to carry the information from A to B, the wave-function in B evolved into a gaussian spreading wave-packet.
Then we measure the position of B and we get xB which is now not forcedly -xA even if it is the most probable.
So that in this case, we cannot predict the outcome of measurement of B with certainty (or exactness) when we compare with measurement in A.
If we program the measurement time of A and B, they have to be simultaneous, but this would mean relatively to a reference frame. If let say one frame of measurement is moving, then the events are no more simultaneous depending on the frame, so that the wave-function spread out again according to Schroedinger's equation, hence the prediction with certainty is not possible neither ? Even if for the latter case I don't really understand in which frame the evolution arises. Maybe somebody could clear it up, thanks.